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DIFFERENTIAL TRANSFORMATION METHOD FOR SOLVING MALARIA –HYGIENE MATHEMATICAL MODEL
Author(s) -
Oluwafemi Temidayo J,
Azuaba Emmaunel,
Sulemain Amina S
Publication year - 2021
Publication title -
matrix science mathematic
Language(s) - English
Resource type - Journals
eISSN - 2521-084X
pISSN - 2521-0831
DOI - 10.26480/msmk.01.2021.01.05
Subject(s) - vector (molecular biology) , transformation (genetics) , mathematics , matrix similarity , similarity (geometry) , differential equation , malaria , differential (mechanical device) , computer science , biological system , mathematical analysis , partial differential equation , artificial intelligence , biology , immunology , image (mathematics) , physics , biochemistry , gene , recombinant dna , thermodynamics
In this study, we proposed a malaria-hygiene mathematical model using non-linear differential equation. The model equations are divided into seven compartments consisting of five human compartments (Hygienic Susceptible, Unhygienic Susceptible, Hygienic Infected, Unhygienic Infected, and Recovered) and two vector compartments (Non-Disease Carrier vector and Disease carrier vector). Differential Transformation Method (DTM) is applied to solve the mathematical model. The solutions obtained by DTM are compared with Runge-Kutta order 4th method (RK4). The graphical solutions illustrate similarity between DTM and RK4. It therefore imply that DTM can be consider a reliable alternative solution method.

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